Search: id:A060421 Results 1-1 of 1 results found. %I A060421 %S A060421 1,2,6,38,16208,47577,78073 %N A060421 Numbers n such that the first n digits of the decimal expansion of pi form a prime. %C A060421 The Brown link states that in 2001 Ed. T. Prothro reported discovering that 16208 gives a probable prime and that Prothro verified that all values for 500 through 16207 digits of pi are composites. - Rick L. Shepherd (rshepherd2(AT)hotmail.com), Sep 10 2002 %C A060421 The corresponding primes are in A005042. - Alexander R. Povolotsky (pevnev(AT)juno.com), Dec 17 2007 %H A060421 K. S. Brown, Primes in the Decimal Expansion of Pi [Broken link?] %H A060421 K. S. Brown, Primes in the Decimal Expansion of Pi [Cached copy] %H A060421 Prime Curios, 314159 %H A060421 Prime Curios, 31415...36307 (16208-digits) %H A060421 Eric Weisstein's World of Mathematics, Integer Sequence Primes %H A060421 Eric Weisstein's World of Mathematics, Pi-Prime %H A060421 Eric Weisstein's World of Mathematics, Pi-Prime %H A060421 Eric Weisstein's World of Mathematics, Integer Sequence Primes %e A060421 3 is prime, so a(1) = 3; 31 is prime, so a(2) = 31; 314159 is prime, so a(3) = 314159; ... %t A060421 Do[ If[ PrimeQ[ FromDigits[ RealDigits[ N[ P, n+10], 10, n] [ [1] ] ] ], Print[n] ], {n, 1, 9016} ] %Y A060421 Cf. A005042, A007523. %Y A060421 Sequence in context: A005530 A072191 A118324 this_sequence A054970 A120492 A028300 %Y A060421 Adjacent sequences: A060418 A060419 A060420 this_sequence A060422 A060423 A060424 %K A060421 hard,nonn,base %O A060421 1,2 %A A060421 Michel ten Voorde (seqfan(AT)tenvoorde.org) Apr 05 2001 %E A060421 a(6) found by Eric Weisstein (eric(AT)weisstein.com), Apr 01 2006 %E A060421 a(7) = 78073 found by Eric Weisstein (eric(AT)weisstein.com), Jul 13 2006 Search completed in 0.001 seconds